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Ricky, 2 should replace 2[sup]n[/sup] in your formula
They sent me two e-mails, none of which mentions the prize I've won.
Simple solution:
The pavement and the pool altogether form a larger rectangular, (12+2x)m by (6+2x)m.
So the area of the pavement is:
(12+2x) (6+2x) - 12 6 = 24x+12x+4x²= 36x+4x² (m²)
To solve the x, use the identity of the pool area:
36x+4x² (m²)=7/8 12 6
The answer to Q2:
120 Pi = x Pi((x+2)²-x²)
You can solve Pi now
It's nice to have so many free books today. Thank you Ricky.
Clear Catalog!
I just corrected my watch! Yaahoo!
Thank you very much! Your page has announced me as the 999,999,999th visitor on youtube and FreeLotto granted me 2,087 dollars as prize!
Don't know how much I can get after tax though~
First, I would suggest you to solve x out using the identity VQ=VW+WQ
Then, you can draw RB vertical to TU and PS with intersection A and B. I think you can work it out now.
b is more powerful, definately.
But without the Standard Deviation around 1%, none could do such a test.
Okay, I admit I have a causality preassumption in my mind.
I don't believe:
A change could happen out of the constant.
I believe it should have been caused, either externally or internally.
About the change:
If the change cannot be caused by exterior things, like common causality we assume,
it should have been attributed to itself-Hegal's Philosophy.
Hegal pointed out that a thing naturally changes itself because of the interaction between its components.
Game theory.
I would rather see the game as a mimic of two competing firms at the point to decide whether or not to invest in R&D unprotected. And this makes it less cruel.
I think what luca meant by "illogical" is that why does an event simply happen? How can it occur rather than not? Why doesn't everything stay the same and hence nothing new occurs?
Despite that we sometimes, most of the times perhaps, fail to point of what have cause it to occur, we still assume that it occurs under some reasons, and that a difference like this event must have been caused by something changed prior to its occurance, so long as we don't believe in some god scheduling it. Thus this inference is somhow within the framework of atheism, for if you assume everything is arranged by a god, there is no value to ask its material cause, which is just the extreme of doomism. Most people, however, choose some middle between atheism and doomism.
Ancient Greek philosophiers had studied atheism so far that Aristotle had reached a milestone. He argued that everything has a purpose-maybe many purposes in today's view- dominating its occurance, its development, its peak, and its deceasing, then the thing itself becoming another purpose. Naturally, there must be an original purpose to start all this, and he named it the ethos.
You don't have to
You can point out A'A= (A'A)'
and (A'A)[sup]-1[/sup]= [(A'A)[sup]-1[/sup]]',
which need each theorems to prove.
In addition, there is no way to eliminate (A' A)^(-1) generally, and the final formula involves it.
I have one way to figure them out without a calculator. But you need other tools.
Find a piece of hard-paper, draw a circle with radius of integer centimetres, and cut. Also depict the co-ords cross with pen. Next time you wanna figure out a sin, just measure it from the round paper you carry with an angle-measure and a ruler. Sure you can improve the special tool, too. You can paste co-ords paper onto it so you may not need a ruler, and you can draw 10°, 20°,... on to it so that you no longer need to carry the tool to measure the angle if you are not that exact about the result.
George,Y wrote:Nice challenge.
Typically they would argue
0.1/0.1=1
0.01/0.01=1
0.001/0.001=1
......
Hence 0/0 could be defined as 1 when in the function x/x.But I find this reason tricky and would refuse it.
That is a good reason, believe it or not, with the wrong conclusion. But you have to make it a good reason first. And to make it a good reason you do the following:
0.2/0.1 = 2
0.02 / 0.01 = 2
0.002/0.001= 2
......Hence, we have arrived at two different ways to define 0/0, and thus, we say it is indeterminate. And we could see from this pattern that we can make f(x) / g(x) approach 0/0, but equal any real number we wish.
I have said when in the function x/x, haven't I?
And sorry I don't quite agree with the so-called rules designed to cover a bunch of paradoxies created by the original concept.
Paradox? I'm sorry, but what paradox? The only thing you have said so far is that stating .999... = 1 requires a guess.
Great point, since you finally keep it in mind. I'll explore the other paradoxes soon. Wait for me
If you have a mouse with a wheel on it, hold down [Ctrl] and spin the wheel towards you to make the page bigger. Spin it the other way to make it smaller.
This way always fails when you want them bigger, due to the framework embeding letters
as categorily distributed as in the population.
For example, male:female=100:105
kids:whole=1/10 or something.
And, sufficiantly large sample, better at least 35 for each category, so your overall data might contain hundreds of samples.
And the proof does imply ∞+1=∞ regarding how "many" "9"s
Nice challenge.
Typically they would argue
0.1/0.1=1
0.01/0.01=1
0.001/0.001=1
......
Hence 0/0 could be defined as 1 when in the function x/x.
But I find this reason tricky and would refuse it.
I do wanna argue that the approach of 10*0.999... thing does imply the last "9" equals the second last "9". And sorry I don't quite agree with the so-called rules designed to cover a bunch of paradoxies created by the original concept.
most of whom aren't experts in statistics and none of whom have probably have read the papers you're referring to.
-he he, you are right.
However, this time I have been patient, and I think s-c you probably made the problem too complicated.
First, forget about birthday and life-span. Let's say a person could die at any date of any year. And generally, he/she has the same chance, or almost the same chance to die on some Jan 1st , some July 1st or some Dec 31st. In the same year the date may represent some different life-spans, but they may represent another different ones in different years.
Hence the problem could be simplier. Count how many significant days in a year, and how-many/365.25 would be the general frequency of significant days across the history, then mutiply each relative's how-many/365.25 to represent they all die on some significant day.
Letter Size TOO Small, better Bigger